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首页> 外文期刊>Geophysical and Astrophysical Fluid Dynamics >Magnetic field generation by convective flows in a plane layer: the dependence on the Prandtl numbers
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Magnetic field generation by convective flows in a plane layer: the dependence on the Prandtl numbers

机译:平面层中对流产生的磁场:对普朗特数的依赖

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Investigation of magnetic field generation by convective flows is carried out for three values of kinematic Prandtl number: P = 0.3, 1 and 6.8. We consider Rayleigh-Benard convection in Boussinesq approximation assuming stress-free boundary conditions on horizontal boundaries and periodicity with the same period in the x and y directions. Convective attractors are modelled for increasing Rayleigh numbers for each value of the kinematic Prandtl number. Linear and non-linear dynamo action of these attractors is studied for magnetic Prandtl numbers P-m <= 100. Flows, which can act as magnetic dynamos, have been found for all the three considered values of P, if the Rayleigh number R is large enough. The minimal R, for which of magnetic field generation occurs, increases with P. The minimum (over R) of critical Pm for magnetic field generation in the kinematic regime is admitted for P = 0.3. Thus, our study indicates that smaller values of P are beneficial for magnetic field generation.
机译:对运动对流普朗特数的三个值进行了研究:对流产生的磁场:P = 0.3、1和6.8。我们在Boussinesq近似中考虑Rayleigh-Benard对流,假设在水平边界和周期在x和y方向上具有相同周期的无应力边界条件。对流吸引子被建模为针对运动普朗特数的每个值增加瑞利数。研究了这些吸引子在线性Prandtl数Pm <= 100时的线性和非线性动力学作用。如果瑞利数R足够大,则对于所有三个考虑的P值,都可以找到可以充当磁动力的流量。 。产生磁场的最小R随着P的增加而增加。在运动状态下产生磁场的临界Pm的最小值(超过R)被允许为P = 0.3。因此,我们的研究表明较小的P值对磁场的产生是有益的。

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